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Extension Criterion to the 3D Navier–Stokes–Cahn–Hilliard equations.

• Authors : Du, Juan; Wu, Fan

• Source: Bulletin of the Malaysian Mathematical Sciences Society; Mar2024, Vol. 47 Issue 2, p1-15, 15p

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FILTRATION OF HIGHLY MISCIBLE LIQUIDS BASED ON TWO-SCALE HOMOGENIZATION OF THE NAVIER–STOKES AND CAHN–HILLIARD EQUATIONS.

• Authors : Shelukhin, V. V.; Krutko, V. V.; Trusov, K. V.

Subjects: NAVIER-Stokes equations; ONE-dimensional flow; NUMERICAL analysis

• Source: Journal of Applied Mechanics & Technical Physics; Jun2023, Vol. 64 Issue 3, p499-509, 11p

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Moderate deviations for stochastic Cahn-Hilliard equations with a random dynamical boundary driven by Poisson random measures.

• Authors : Ying Wang; Guanggan Chen; Pin Wang

Subjects: RANDOM measures; EQUATIONS; LARGE deviations (Mathematics)

• Source: Stochastic Models; 2024, Vol. 40 Issue 2, p340-374, 35p

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Effective Analytical Computational Technique for Conformable Time-Fractional Nonlinear Gardner Equation and Cahn-Hilliard Equations of Fourth and Sixth Order Emerging in Dispersive Media.

• Authors : Al-Smadi, Mohammed; Al-Omari, Shrideh; Karaca, Yeliz

Subjects: NONLINEAR equations; NONLINEAR differential equations; PARTIAL differential equations

• Source: Journal of Function Spaces; 9/23/2022, p1-19, 19p

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Novel, linear, decoupled and unconditionally energy stable numerical methods for the coupled Cahn–Hilliard equations.

• Authors : Li, Lingfei; Yan, Yongsheng; Yang, Fan

Subjects: MATHEMATICAL decoupling; PHASE separation; EQUATIONS

• Source: Journal of Inequalities & Applications; 6/4/2022, Vol. 2022 Issue 1, p1-10, 10p

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Optimal Control and Parameters Identification for the Cahn–Hilliard Equations Modeling Tumor Growth.

• Authors : Kadiri, Mostafa; Louaked, Mohammed; Trabelsi, Saber

Subjects: TUMOR growth; PARAMETER identification; COST functions

• Source: Mathematics (2227-7390); Apr2023, Vol. 11 Issue 7, p1607, 28p

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Nonlocal-to-Local Convergence of Cahn–Hilliard Equations: Neumann Boundary Conditions and Viscosity Terms.

• Authors : Davoli, Elisa; Scarpa, Luca; Trussardi, Lara

Subjects: NEUMANN boundary conditions; VISCOSITY; EQUATIONS

• Source: Archive for Rational Mechanics & Analysis; 2021, Vol. 239 Issue 1, p117-149, 33p

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Well-Posedness and Global Attractors for Viscous Fractional Cahn–Hilliard Equations with Memory.

• Authors : Öztürk, Eylem; Shomberg, Joseph L.

• Source: Fractal & Fractional; Sep2022, Vol. 6 Issue 9, p505-505, 28p

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Localized states in coupled Cahn–Hilliard equations.

• Authors : Frohoff-Hülsmann, Tobias; Thiele, Uwe

Subjects: COLUBRIDAE; BINARY mixtures; CONSERVATION laws (Physics)

• Source: IMA Journal of Applied Mathematics; Oct2021, Vol. 86 Issue 5, p924-943, 20p

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Homogenization of evolutionary Stokes-Cahn-Hilliard equations for two-phase porous media flow.

• Authors : Baňas, L'ubomír; Mahato, Hari Shankar

Subjects: ASYMPTOTIC homogenization; STOKES equations; POROUS materials

• Source: Asymptotic Analysis; 2017, Vol. 105 Issue 1/2, p77-95, 19p

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